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pshichka [43]
2 years ago
7

Who is katie and why is she deleting my answers

Computers and Technology
2 answers:
defon2 years ago
8 0

Answer:

fr its so annoying when they delete your stuff when there is legit nothing wrong with the question

Explanation:

Alekssandra [29.7K]2 years ago
3 0

Answer:

It's basically a bot that deletes ur awnsers if they innapropiate wrong ETC

Yw <3 <3

Explanation:

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Andrew [12]

Don't click on this I am testing... I want the points so.

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Question # 6
nika2105 [10]

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14.0

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The loop converts each answer to a float. The accumulator variable adds the values entered.  

2.0 + 5.0 + 1.0 + 6.0 = 14.0

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Which of the following is a principle that can improve the efficiency of I/O?
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Answer:

C)

Explanation:

One principle that can improve the efficiency of I/O would be to move processing primitives into hardware. Primitives are a semantic value representing something else such as words or numbers within the programming language. By moving them into hardware they system is able to read them at a much faster speed making the I/O more efficient.

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timofeeve [1]
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8 0
3 years ago
What is hexadecimal number system​
eduard

Our usual number system is the decimal number system. As the name suggests, it uses base 10.

Using a certain base to express numbers means to write numbers as weighted sums of powers of the base. For example, in base 10 we write

1437 = 1\cdot 10^3 + 4\cdot 10^2 + 3\cdot 10^1 + 7\cdot 10^0

So, the weights of the powers are what we call the digits of the number.

Note that our digits finish at 9 because it wouldn't make sense to have a digit to express 10: if we choose a weight of 10 (or more) for a certain power, we can simply scale it to the next one: for example, saying "ten hundreds" is the same as saying "one thousand":

10\cdot 10^2 = 1\cdot 10^3

Now, the hexadecimal number system simply uses 16 as base, instead of 10. This means that its digits are

1,2,3,4,5,6,7,8,9,A,B,C,D,E,F

where digits from A to F represent numbers from 10 to 15.

These are some examples of hexadecimal numbers turned into our usual system:

(47B)_{16} = 4\cdot 16^2+7\cdot 16^1+11\cdot 16^0 = 1024+112+11=(1147)_{10}

(CAF35)_{16} = 12\cdot 16^4+10\cdot 16^3+15\cdot 16^2+3\cdot 16^1+5\cdot 16^0 = 786432+40960+3840+48+5=(831285)_{10}

6 0
3 years ago
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